Sentence examples for finite time and space from inspiring English sources

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These averages are necessarily performed over a finite time and space window, and are therefore more correctly just estimates of the 'true' statistical averages.

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Poe understood why this in fact was not the case: the universe is finite in time and space (and light from some stars has not yet reached the Milky Way).

He described therein how small terms in the prognostic fluid dynamics equations governing atmospheric flow could be neglected, and a finite differencing scheme in time and space could be devised, to allow numerical prediction solutions to be found.

A second order finite difference scheme in both time and space is introduced and the unconditional stability of the finite difference scheme is proved.

System (1.2) is said to be approximately controllable on if the space is dense in and approximately controllable in finite time if the space is dense in.

A sensible comparison is made with a standard second-order (in time and space) finite difference scheme based on a stream function-vorticity formulation and with available experimental data.

The results are combined with the previous results obtained by the author on the buckling and postbuckling of delandnated composite cylindrical shells under the axial cofpreshell and elements pressure, areliemployedidually.

From Lemma 3.7 and Remark 2, we see that problem (3) has a global solution in the space C ( [ 0, ∞ ) ; H s ( R ) ) ∩ C 1 ( [ 0, ∞ ) ; H s − 1 ( R ) ). Assume that the solution u = u ( ⋅, u 0 ) of problem (3) blows up in finite time in the space H s ( R ) with s > 3 2.

In this paper, a finite difference scheme is proposed to solve time space fractional diffusion equation which has second-order accuracy in both time and space direction.

Finite-state machines are used for time and space-efficient representation of language resources, for time and space-efficient lookup processes, and the separation of language-dependent resources from a language-independent TTS engine.

Li and Olver [9] not only obtained the local well-posedness for the problem but also gave the conditions which lead to some solutions blowing up in finite time in the Sobolev space (H^{s}(mathbb{R})) ((s>frac{3}{2})).

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